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Volume 12, Issue 2
Modified Tricomi Problem for a Nonlinear System of Second Order Equations of Mixed Type

Hesheng Sun

J. Part. Diff. Eq., 12 (1999), pp. 106-110.

Published online: 1999-12

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  • Abstract
In this paper a nonliuear system of second order equations of mixed type is considered. The existence of H¹ strong solution for the modified Tricomi problem is proved by the energy integral method and the Leray-Schauder's fixed point principle.
  • Keywords

Nonlinear system of second order equations of mixed type modified Tricomi problem: energy integral method: Leray-Schauder's fixed point principle

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@Article{JPDE-12-106, author = {}, title = {Modified Tricomi Problem for a Nonlinear System of Second Order Equations of Mixed Type}, journal = {Journal of Partial Differential Equations}, year = {1999}, volume = {12}, number = {2}, pages = {106--110}, abstract = { In this paper a nonliuear system of second order equations of mixed type is considered. The existence of H¹ strong solution for the modified Tricomi problem is proved by the energy integral method and the Leray-Schauder's fixed point principle.}, issn = {2079-732X}, doi = {https://doi.org/}, url = {http://global-sci.org/intro/article_detail/jpde/5529.html} }
TY - JOUR T1 - Modified Tricomi Problem for a Nonlinear System of Second Order Equations of Mixed Type JO - Journal of Partial Differential Equations VL - 2 SP - 106 EP - 110 PY - 1999 DA - 1999/12 SN - 12 DO - http://doi.org/ UR - https://global-sci.org/intro/article_detail/jpde/5529.html KW - Nonlinear system of second order equations of mixed type KW - modified Tricomi problem: energy integral method: Leray-Schauder's fixed point principle AB - In this paper a nonliuear system of second order equations of mixed type is considered. The existence of H¹ strong solution for the modified Tricomi problem is proved by the energy integral method and the Leray-Schauder's fixed point principle.
Hesheng Sun . (2019). Modified Tricomi Problem for a Nonlinear System of Second Order Equations of Mixed Type. Journal of Partial Differential Equations. 12 (2). 106-110. doi:
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